docs/2016-11-02-direction.md

@@ -27,14 +27,14 @@ In the section of the chosen model the direction strategy should be specified as
 
 with *num* a positive integer.
 
-The majority of the strategies define how a pedestrian crosses a line $$L = [P_1, P_2]$$. Possible values are:  
+The majority of the strategies define how a pedestrian crosses a line $`L = [P_1, P_2]`$. Possible values are:  
 
-1. The direction of the pedestrian is towards the middle of $$L$$ ($$\frac{P_1+P2}{2}$$)  
+1. The direction of the pedestrian is towards the middle of $`L`$ ($`\frac{P_1+P2}{2}`$)  
 
-2. The direction is given by the nearest point on $$L$$ to the position of the pedestrian.  
-   $$L$$ is shorten by 20 cm.  
+2. The direction is given by the nearest point on $`L`$ to the position of the pedestrian.  
+   $`L`$ is shorten by 20 cm.  
 
-3. If the nearest point of the pedestrian on the segment line $$L$$ is outside the segment, then chose the middle point as target.  
+3. If the nearest point of the pedestrian on the segment line $`L`$ is outside the segment, then chose the middle point as target.  
    Otherwise the nearest point is chosen.
 
 4. This strategy is still beta. It assumes that the simulation scenario has no loops or U-shaped corridors.
@@ -61,7 +61,7 @@ https://cst.version.fz-juelich.de/jupedsim/jpscore/uploads/785cda284f5f44d2b0193
 
     The router __must__ provide intermediate targets for every agent, the target being in the same room.
     
-    The projection of the room onto the ($$x,\, y$$)-plane must be non-overlapping!
+    The projection of the room onto the ($`x,\, y`$)-plane must be non-overlapping!
 
   * 9: This strategy uses a floor field collection for each subroom. (__broken__)
 
@@ -69,7 +69,7 @@ https://cst.version.fz-juelich.de/jupedsim/jpscore/uploads/785cda284f5f44d2b0193
 
     The router __must__ provide intermediate targets for every agent, that target being in the same subroom.
     
-    The projection of the room onto the ($$x,\, y$$)-plane must be non-overlapping!
+    The projection of the room onto the ($`x,\, y`$)-plane must be non-overlapping!
 
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